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  1. Hitchin, N Proceedings of the London Mathematical Society volume 126 issue 3 837-1062 (27 Dec 2022) Very stable Higgs bundles, equivariant multiplicity and mirror symmetry Hausel, T Hitchin, N Inventiones Mathematicae volume 228 issue 2 893-989 (21 May 2022)

  2. 21 de ene. de 2021 · Tamas Hausel, Nigel Hitchin. We define and study the existence of very stable Higgs bundles on Riemann surfaces, how it implies a precise formula for the multiplicity of the very stable components of the global nilpotent cone and its relationship to mirror symmetry. The main ingredients are the Bialynicki-Birula theory of {\mathbb C}^* -actions ...

  3. 7 de abr. de 2024 · country of citizenship. United Kingdom. award rationale. for his far reaching contributions to geometry, representation theory and theoretical physics. The fundamental and elegant concepts and techniques that he has introduced have had wide impact and are of lasting importance. (English) 0 references. Senior Berwick Prize.

  4. 4 de dic. de 2020 · 12/4/2020 Math Science Literature LectureNigel Hitchin (University of Oxford)Title: Michael Atiyah: Geometry and PhysicsAbstract: In mid career, as an intern...

  5. Nigel Hitchin. Nigel James Hitchin FRS (born 2 August 1946) is a British mathematician working in the fields of differential geometry, gauge theory, algebraic geometry, and mathematical physics. Read more on Wikipedia. Since 2007, the English Wikipedia page of Nigel Hitchin has received more than 95,238 page views.

  6. Nigel James Hitchin. Nigel James Hitchin (Holbrook, 2 agosto 1946) è un matematico britannico, conosciuto per i suoi contributi in geometria differenziale, geometria algebrica e fisica matematica.. Riconoscimenti. 1990 Premio Berwick; 1991 Eletto membro della Royal Society; 2000 Medaglia Sylvester; 2002 Premio Pólya; Altri progetti

  7. Examples: 1. Let X= Rn and take U= Xwith ’= id. We could also take Xto be any open set in Rn. 2. Let Xbe the set of straight lines in the plane: Each such line has an equation Ax+ By+ C= 0 where if we multiply A;B;Cby a